Diversity of Living Organisms - Kingdom Animalia (Salient features of Non-chordates and Chordates)
Review the key concepts, formulae, and examples before starting your quiz.
🔑Concepts
Levels of Organization: Animals exhibit different levels ranging from (e.g., Porifera) to (e.g., Coelenterata), (e.g., Platyhelminthes), and levels (e.g., Annelida to Chordata).
Symmetry: Animals are categorized as (cannot be divided into equal halves), (any plane through the center divides the body into identical halves, e.g., , ), or (only one plane divides the body into identical left and right halves).
Germ Layers: animals have two layers ( and ) with an undifferentiated in between. animals possess a third germinal layer, the .
Coelom: A fluid-filled cavity between the body wall and the gut wall. Types include (absent), (mesoderm as scattered pouches, e.g., ), and (true cavity lined by mesoderm).
Non-Chordates: Lack a . Phyla include (canal system), (cnidocytes), (flame cells for excretion), (metamerism), and (water vascular system).
Chordates: Defined by four key features: (1) presence, (2) , (3) , and (4) .
Differences in Circulatory and Nervous Systems: In Non-chordates, the heart is (if present) and the nerve cord is and . In Chordates, the heart is and the nerve cord is and .
📐Formulae
💡Examples
Problem 1:
Identify the phylum: An organism exhibits symmetry, is , , and shows an level of organization.
Solution:
Phylum (Roundworms).
Explanation:
Among all phyla, is unique in having a (a body cavity not completely lined by mesoderm).
Problem 2:
Distinguish between the symmetry of larval and adult .
Solution:
Larval Echinoderms: symmetry; Adult Echinoderms: symmetry.
Explanation:
This is a case of secondary radial symmetry where the organism reverts from a complex bilateral larval stage to a simpler radial adult stage for a sedentary or slow-moving lifestyle.
Problem 3:
Calculate the number of molars in the upper jaw of an adult human using the dental formula .
Solution:
molars.
Explanation:
In the dental formula , the last digit represents Molars (). Since the formula represents one half of the jaw, we multiply by to get the total for the entire upper jaw.